[1] Chung, F. R. K. Spectral Graph Theory, AMS, Providence, RI, 1997.
[2] Durgi, B., P. Hampiholi, and S. Mekkalike. Distance spectra and distance energy of some cluster graphs, Math. Aeterna 4 (2014), 817–825.
[3] Zhou, Bo, and Aleksandar Ilic. On distance spectral radius and distance energy of graphs. MATCH Commun. Math. Comput. Chem. 64 (2010): 261-280.
[4] Varghese, Anu, Wasin So, and A. Vijayakumar. Distance energy change of complete bipartite graph due to edge deletion. Linear Algebra and Its Applications 553 (2018): 211-222.
[5] Tian, Gui-Xian, Yuan Li, and Shu-Yu Cui. The change of distance energy of some special complete multipartite graphs due to edge deletion. Linear Algebra and its Applications 584 (2020): 438-457.
[6] Susanti, E., M. N. Jauhari, and N. M. Ulya. On the distance spectrum and distance energy of complement of subgroup graphs of dihedral group. Journal of Physics: Conference Series 1114.1 (2018).
[7] Cvetkovi´c, D. M., M. Doob, and H. Sachs. Spectra of graphs. Theory and Applications. Pure and Applied Mathematics, 87. Academic Press, Inc. New York, 1980.
[8] Jameson, J. M., and Indulal, G. On the normalized (distance) Laplacian spectrum of linear dependence graph of a finite-dimensional vector space. Discrete Math. Lett. 5 (2021) 49–55.
[9] Stevanovi´c, Dragan. Large sets of long distance equienergetic graphs. ARS Mathematica Contemporanea 2.1 (2009).
[10] Horn, R. A., and C. R. Johnson. Topics in Matrix Analysis. Cambridge Univ. Press, Cambridge, 1991.
[11] Allem, Luiz Emilio, David P. Jacobs, and Vilmar Trevisan. Normalized Laplacian energy change and edge deletion. MATCH Commun. Math. Comput. Chem. 75.2 (2016): 343–353.
[12] Ganie, Hilal A., Bilal Ahmad Rather, and Kinkar Chandra Das. On the normalized distance Laplacian eigenvalues of graphs. Applied Mathematics and Computation 438 (2023).
[13] Ganie, Hilal A., Bilal Ahmad Rather, and Kinkar Chandra Das. On the normalized distance Laplacian eigenvalues of graphs. Applied Mathematics and Computation 438 (2023): 127615.
[14] Rather, Bilal A., Hilal A. Ganie, and Mustapha Aouchiche. On normalized distance Laplacian eigenvalues of graphs and applications to graphs defined on groups and rings. Carpathian Journal of Mathematics 39.1 (2023): 213-230.
[15] Das, Kinkar Ch., and Shaowei Sun. Normalized Laplacian eigenvalues and energy of trees. Taiwanese J. Math. 20(3) (2016): 491–507.
[16] Butler, Steve. Algebraic aspects of the normalized Laplacian. Recent Trends in Combinatorics (2016): 295–315.
[17] Sun, Shaowei, and Kinkar Chandra Das. Normalized Laplacian spectrum of complete multipartite graphs.
Discrete Applied Mathematics 284 (2020): 234–245.
[18] Milovanovi´c, E. I., M. M. Mateji´c, and I. ˇZ. Milovanovi´c. On the normalized Laplacian spectral radius, Laplacian incidence energy and Kemeny’s constant. Linear Algebra and its Applications 582 (2019): 181–196.
[19] Rather, Bilal A., et al. On normalized Laplacian eigenvalues of power graphs associated to finite cyclic groups. Discrete Mathematics, Algorithms and Applications 15.02 (2023): 2250070.
[20] Sun, Shaowei, and Kinkar Ch Das. Normalized Laplacian eigenvalues with chromatic number and independence
number of graphs. Linear and Multilinear Algebra 68.1 (2020): 63–80.
[21] Cavers, M. S. The Normalized Laplacian Matrix and General Randic Index of Graphs. ProQuest LLC, Ann Arbor, 2010. Ph.D. Thesis, Univ. Regina.
[22] Koolen, Jack H., and Sergey V. Shpectorov. Distance-regular graphs the distance matrix of which has only one positive eigenvalue. European Journal of Combinatorics 15.3 (1994): 269–275.
[23] Reinhart, Carolyn. The normalized distance Laplacian. Special Matrices 9.1 (2021): 1–18.